<snapdata remixID="11020675"><project name="triangle project " app="Snap! 6, https://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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qatPIqvObe8C1b6fevp7AtofXEQEjrHUEf0BVN2D2RZC8Cbhfscwyq0UjB98Kyv+dE0Do+E6dBbMDlj4cOSzocsk/HRKX7fQRq1aWhEBZqIX/TplV2Pl9FzTPbFuAlk55QIq3HsUYYa0H6gOtc8tPwQYXxvCc4nIrRjRhAzQ/leYv6rzvwhick9/lVr893q2Dt8EdZ0PyakgP6L5p2reW8pJC9ex5qepz6GfbYQ7fGij8VthIETDCGincA69sA8wfD+n5wFz1PFdaLFSMKMS2fw2SI2DxC9V6NvsoSNxxoafoN037xFVGpKG1pcWatcjb7VxeAosXAfkuZrVm21Njg4AR1tiIYi0N2X44rLhsDE+IL7P8srXQgNDCkUIQCs/sBS6AJXcDT9V0Lo5gXZjDG7Iwh9wKLCNQn0jDJaNkhfnWZd7m1nMW5rAWNRujd4ywxkgYvTXl3nNw93mAOwazoTj4u/xMQqxVOKhDy6aMRJJPQuIOGf9nb+0+8AHQdDuGz8sOSPvtkMhIIyjN1xUSbcEp34TUHdc5w9Ip9ya1cXnaCGtcJNFzOxZ+FdLrIX3w6qtlPqdYaIM00LWdRW6D9HRYcrnUnR+rl08Cc78NXAUcVv3FGBGVkWuBnG+B5k5Y/ov4JkH1ltmTo0PACGt0WA+wpm0Hw4zbFXzxqukUG7TasklqUrjz1mWJNaH555CeAntvXlunXDYJtyx0UeiJdymGZmHlbahiVeUtipEzH4b9O2DfD9fWfntrvRAwwlov5Nder7NQ/hAS5ztyA79dUnSAerVVsVS0JWWrrgHlm5r/eUhvhOSRq42TdgE1qzG0/mIO+i6wl4E/hkUXgW9hDmvXxZG/aYQ1csj7rXDup4G3QvK0rKSYE1oLA5Ac6n45YRs71ptzrl8JWy+AW5zTvZ+Pu9j1pIw4aF/sqpFuSFp5v8Pqw/djlmXyZUiOhD3/0k8n7N3RImCENVq8+61tEyycCk0Xz7SlaJn4RWv+KJ/AtKVfLNaJL8LK0YPLmT7ngkivA56RtT5sU6wfeX+lfsR+65R5DzSuggPOg1udxWWfGiBghFUDIa02cf7JkLo4pkfLgZf5k+FxlfD7quRQAGcvJK+FRUcwg4pj2ghzLwUug+Sg7mM2fv3ScaEyS1HDoWOhDWh5WyslqnVjjbBqI74DF2DFxS8dvRrGoDW+ivWk+YDCMjsW18dg5jjY/f3BQrbtfjDj7k38Xf3QttSmWN9DS1LbkGilc34PNE+G5VsH2y8rbRgIGGENA9XBl+kc7b+VpT2mfXtz6GyXHOVSQ8r8RL711fFr3QzJSbDn/YAb5AP+zP8mpM4B/sCs4DLC7VhIJe2Q1LuLvG6F5FRY/NM1hGgMGAcrrgwBI6wyhMbi962HwMxVkLyw2JzYUZSw4ZJDWtthLDi5HUG9G5qnD88KOWge9r8OOB5oB8H6pOS3p0rMVd73Mid8B6M1BsGOhXJMVSOMsMZf3DOwcAQ0Lwa2rzY3RkC9WFb+4JYsl+TbkOxsX5vVC1v0iOycO194DaSP7b6WTLIKpTCGmE8r6gNzO57nwpKzYMN8Xj32wx4fJgJGWMNEdyBlz/1MOyPCL2bFSVZVXpFkMWlWhjSA8+VYp5y7IL0CNl84gp00F+awEzgHklnZAR860bWQDum50Orq8uF9pR3m8KWBiM0KGQoCRlhDgXVQhR66FRZPhcZZq7c3a74qKSQgJDJtmaipQfpFaB4Je/91UD2Kl7PwUEjfCumvFC1JbXkYlqZFyodLSjEUYj8kV8OGc+H2xdH012rpFQEjrF4RG+nzc7+QpT3mUfFqteVOPtA1R7tGYK3vF70whntG1O0ZmH8JcAVw7/Jdw5CgpP5oLRdXt9+H5FhY/ISdMxyRxHusxgirR8BG93jrvJ27beaozBEdW+aUtUqyvqQA0Q6xuR8/Ao0TYc/3ykof7O9ug6Hh4rJ+L7u1WrKu/BpFa0lpUsx53yrHnZN8D3AKLP9ksP2y0gaBgBHWIFAcShlzz29HgbcvbnCVxPxRmhNas7JCB3WBEG+C9Oj1u7hh4ZmQ3gA8uPvokYRD/l0uCMl6qkJsrWduzw52tzJRDHGTYShKM/GFGmGNpYhdzqj9Li6pnfY4HKSh2EJrSbMkJJLqcj67dDHXQ+OPYffu9YHHpVPe5/x2p0KySSatvGVR4m0/pIVvhETXseY+A+kxsPyN9em/1aohYIQ1froRXD7qDyptF9BfNkmDMLQ8Yk5ovt62rtq3N68XQNt+DhrukLc7jtRuRIycYkvcLlIuuWSWfZC8ERbfOMBjSOsF5ETVa4Q1duLc+lhovA2SxxebVuZ/kY6jSO9ou4wtonNnBN8IWy4dQDaGfpHdBPPHQeoCSueywsK250QtLYclC8y3VKXldWEF+PXMf7j0D/12xN4fHAJGWIPDcgAltW6WOQ8Sl/b4gNUCfeLxranYQPUHbGiBhU3tlPNp4BhYGpObZbY/EJoumPO5WYvD3dCwHxJp+yQl9VvdYV2B9J3QOB327BqAcK2IASBghDUAEAdXxMIzMmdz+lC5TMlx3AtpaWTXcTa7XOfvHKMzdQnM/k52azSHlhOWj1oVf3loZXVZYDdlx4WWPjQ4GVtJ/SBghNUPegN9d/a+WXK8xu9nlzNootF2wPyYpLxh2jKxa2CnkPw5rJy89rTHAwXDK6wV3nEhcEQxvMOvT/JRaRZZjMhCS7ZVx0ezLBW7fjCsHlq51REwwqqO1TCfbMC8I6orIblPtyWhHaORmqT5ZqRlZedZF2t1YjuMoYppMkwshLJnnwYNd87wf3XfZxg64nOi0qynqJXp1d2BwQXQng2L7tbqUQXQjhjf+lRnhDUWslpw8UZuQDyr2JyYzybcOZN2/qT3uwJQ78kOHTdet35hDGVCaIU5nJ7d1MPmbusztC4lbEIii21ihNZb+oXswozlr5W11H4fLgJGWMPFt0rp7tDvDkjcbti2YsxRaA2ESzx/6ef+rTnn89/85zuir8mh39lHQuKCSX+pG1RxKVfipJdODqj+QJfL/nLYeuEY7J5W0amJfcYIa91FO/9EwDnaD19bU6TBWraE7CyXXC7z82HJ3RFY9fbmtTWz/7c2wNwrsvio9MDy4qSlojYBhMQvlv4daBwDe/6uvG57YlgIGGENC9lK5d5nFu50lpVLq+LdzxdbrsR2trRKNcvB3d6c7hifMIYy0Pxbo/NdCX85WLbJEDuyU+q6cycA3gXJabB4e1lL7ffhIGCENRxcK5Y6/+vZMZj0Ad3nBP0lnl+cZjn41kP+vOZobz17GyQnw+KfDSftcUUIentspp0q2oU5tFNFh/2WfHnaMznGGnZdlpdLp3wiLLoD0vZZBwSMsNYB9KzK/Pbm1Lu9WWqMbx3FHOvabyHBtayQFJrvhdSFMdyybhCsqeI8i4U7nM2MfCA8dkxHI/+q2OMu4zgWdv/XmppvL/WFgBFWX/Ct+WVnKbwUkkuBdhiDtGwLxVN2iDd21rBgRXw3S3u8+LF6ZiSYc4736yB59KoEpJ3CKs740BoNCS3HrSMfF+ZwLixea+mU16z/a37RCGvN0PXzoru9uXEDNJ/anb88XKZo/qzoci84d+cPSudcT98EGy+scWbNLTB/GqRnAu0LZUNLNFzOSb6/EOsy66uws3qE3RrdzxhY27tGWGvDrZ+3NsPCqyF9DbBVTswXWluSmMJteX+Axqy19J9g5hjYPaK0x/1AFXt3/uHQvBqSX119Slr+amXEltcxq6tFcndnV67ZrdHDkm5MaqOuc8rrc2EMyY3QbN/eHPpbQktA+ju0HnJLQfLdFOBeai9n3IHi/TUXRAPmXpbdGu3SKccs0XxZV7A026thyTIrxdGR1vcgcVaWhTmMUJHMwhoh2DB3ryx9S/JySGeyqjWC8kWjbd1LS5jwvYK14M7F7Zgch7E7f9lw+d/dsaaGfP5SmhBCocfOZ6oKkp+/PKl+GxcjVfqBVmaENVA4o4XlmQdckOYh8nnBcEkTW+ZJFoXmpG+V8yNovBr2fGCMsjH0i34C888Grob0IcXCQstJ25Aoi7+KWbjcBqnLcPGuCcK0X5kM9X0jrKHC6xd+0GGw/7rVtMeh1ZRbW+HyRbKiYo0WLTYX9HgjcBYs/c/IujySirZvhxV3l+EO4IDVo02xIFG/YVUJS3Lat4bPZ7NzhkvfHkl3p7wSI6zRKMBGmD0KEpcmZb5aldqulr/Ey8kttqxsEeO3ID0Slj5bre66PbX9cGi+HXi8ftGsdpC8jLAKS2phCe/SKadvgGUXomK3Rg9ZdYywhgxwVvy2w2HGZWN40mp1Vc/7acs8bUesa6no8pNfMiZpj4eFtkunfCzgjjnNxy+7kXZgJR+hZOlqsmh8DZounfI/DquDVm6GgBHW8DVhC8y9FpJTAO8GmF4yL2jLRy2iO+9UixQ/B83jYO9Xh9/V9azB3RrdvAqS36h2aUVISFIoiN8fbai0MHa3Rr8NZs6CXXvWE4VJr9sIa+gSnn06JO72l0dkVVVdgpQt/WLb+B0H8+3QPBuWXdrjcc/G0K8kNsD8iyB1l7AeWrRkY1ZVGCHvk730Xi7Drt3YH7XTKf9lvx2x93UEjLCGqh3zB0F6CfDy7NybNGOXWUlhAysTnnvwg7D/JNjnBtMUfObuDVxcDBvRMC+DQ9qxDYN1C2SXQvpBWDkB7nC54O0zBASMsIYAarvIBsy+CJIrszAG9/GtotDaCrfhJWtMEpc6iH4I6Qmw5Gb8yiw3PDhGVfLs/4bE7cb+dHc65VwGvpUUg6bLihI6UZDJLmieBctuR9bSKQ9B5EZYQwA1K3L7g2DlWkh+Xd9qDwmsl4EUiytKXBS7u9vw7Om7oqp1VdrZwMnFdMplSz8pwLRKQGnX0vwfID0Klt29hvYZMAJGWAMGtF2cu73ZxQW1d638SiSLyLe+/Gclq0uzvAqDyznY3f2Cnx9O98a91G2Pgcb1wFNkyzZsv7QsD5+J7dYW5NvelW3dGr1v3JGqW/uMsIYisQMfA/fcmN3erMVTabtS4TJEc/yGJJjX03BxQRfBovOdTbqjXZOec8AfC+kFkARhDrFldV6cRE6SHEPrqvOMu4j2ldM7YQxlULUKNcIaOLb3noO7zst2jFzkdRXrKbSqYs7dUgvtU8BxsPTNgXetVgW6W6NXXDaH53Q3u0pIiWbJ5t/HCIx2OmXcsZ3bagXbmDfWCGvgAmqlPXZ36D1YdvpKFZY5d7v8JMFc0yGxWyE9DZb+dAKyMfQrmRmYfX77cPRPVdt3CEmozLrVfFytpt8MzZNh+X01SkHdL+ZDf98Ia6AQu211lxyv8RL59uZQwct8VNpy0l+6dMp02QPeC/tPtW31HB+XHSN5fXYsiQ1FUfvYxpbta3HGd8r7KOw/Fvb9cKBqNsWFGWENTvguP9PL29dQuXigko9kVcX8Wj7ZSRYX38uOh+z927Kap+v3+SdD8nZIHy2fM4w53MssLg3JjmwXgdfC4jWWzWEwWmeENRgcAZf2GHde8GnlS8HYUkM6hpP7wcLGdgabc65fAxtfV+O0xwOTRFDQFpg9FTgTkq3xTRApVCTWLNXp7qeo/idoHgt7vzKsDk5TuUZYg5H2Jpg9A2bOhHSLnOuqiuL7Sz3379CqCr/rlPkFWDkW7vjyYLozaaW4W6Nn3HVqT816JuGafy/tEGpy0Rzvfh3JPdC8Bra8Fm51F9fapw8EjLD6AG/11TkX73PD6i0u2oDI35CWd1JDpCVJ1y7hnuya+0UX3X3nQLozeYVszNIpJxdBet9i97RluHsq9lv+e9khgpYMXTrlY2HxE5MH7Wh7ZITVN94HLsDKGwB3T17bsRuSilZJLJLaX274s38XYX0cGjtgz3f77spEF7D1ENhwJaQvAhqrXQ03PmLWl29plQWbFpz67uH3tHcNfzLRMA+5c0ZY/QHsHO3PA1za48PkoiQ/h/9kbOdQGyCdwfCTLG1N6/bmsqm+v55OxNvzvwnNa6HxABmuKk4Sq46HAAAgAElEQVR2ccNDSuwXhjm6dMqnWshJf4pkhNUXflsOgw1XA78lB+GGW+dViaosnKFVTjs40d3Nt3xrX92YmpedNbz/HGAHJF5uMt+Czf/tgyKRVChbbRc3L6f1+6czS9zSKa9V5Yyw1opcK13M3CuzMAYOXC0mFkUdI7BwoGgzeaemb0HzeNj7SbOuehGiC3NwVlbyOH3H0JUnDQ1/BzckuQIxKQ1K9kJ6Piy9ydIp9yKz1WeNsNaGWx7G4PKI/1JR8WNEE/qlJKUPwxpEa8uFMVwBG95oGS57FeChW2HJHUw/F5JtemxWSFplR6I0B70/xFpl/Cs0Xgl7/l+vLbfn7SzhWnXAXZXu4nrcdentq9K12VdyzpbtTEmDozC3uDAGFyT6b2vtwHS/59Ipr1wHjWeV53+vNIEEPqxQvoWJ6m5Ir4FN58JtS9Mth957bxZW75gBs09tJ4l7VPZ6CGPZbJxXGlVsLQ5rNyQuevoGW1asSXjuJZfN4feBSyE9uCi/GEFJE02XBaUtB315fg9wyRU/suYeTOmLRlg9C751D57zW70Kkhn5wgO/0BiZaTuEkj+kU86HITkR9jilt8+aEdh2P5hxhPWSLMxBcqL7BFWVmPIJLBb0m7gf3wcr7tbom9fchSl80QirZ6HPvhCS9u3NvnUlHeuQ/E8xyEtDHG6CmZ2w+0PmaO9ZcMIL236lnejvYas/avKJLdND2Ye+ynAjpvX87dlxoaV3WDaH6rI0wqqOldsMfADsf0s7jCFi+rufYuTTy1KwU427Sso5+c+GRafs9ukbAZe77J5zobkTknbuslB2sZ1diahC6zgm6/QzkB4Dy9/ouytTUoARVnVBH5ClPU5d2uM5+TVJOfMBEPstLE1afjS+Cs0pTntcXVC9Pbn9se3c+z9fzL3vW0mhX8uvIbSitffCVrXKdLu9l8DiRZZOuZrUjLCq4dS+vbnhzgs+MXtFWgLGCgv9IVK8lmqV7W3f3nw53LK3cpPtwSoIuFuj3bEqNxFtL8pWm0gk/5RkVbvvJAutIGdnXblboz9XpbHT/owRViUNuM8s3Onidk5YTXsc+jSkgqr6tfJ3JVJr/fZpSI+H5X+v1Fx7qEcEFh4MTRfM+dzVLV/JDyURmDTJxBzuvqxbz7ml/g3QOBt27+6x4VP3uBFWJZEv/Cqkb4X0QXroWq+hDJKVJorj9vYZtHeZc7aSsNbyUAILL4D0akjvlxWg7e6Gk0suR+l5zarukv3N2R2Sy39hmylx8Rlhlap3a/vbzb7uGvT29nf+Uji7SsocPhvO3LHf0yak7pT/aXDHf5c21R7oA4FWOuXzAZdOeWP5XZI5qYXWlLbUD31bflNbv7msG8dZuIoRVh9K7OJz5l8K6eVAO+1xLB5Hm2UlYgtn37CZLcV3sVY7YfH/2szbjxirvjv3y9C4tjudcswPpTndu5Z+gj+rYJW7dMrntNMpu4tw7SMgYBZWVC3cEY6mc7Q/I56OpAxGf5fJr1CMz8kfuAeSa7JZf88u095RIOB8lftOgeQsSDZXO2coWVT+kk+yxEIy6+jPl2DlVXbkSpd12UgbhZaMax0HwNxJ2SUCzHZnn5RM/HAmLrOstFm49b1Ld3w0LH5xXAGazHbNPio7dpU8dXVZmPdUk6cU9lCmHzmRFVC8C9IrYesFthssa5cRljrqXBoSroP0scVHelkCaIWru4HtF5KldhoSl2vL0h6Plhk3wMIroOlio+6VVS1NRNKSvkqoS6kr4DvQOB72/PVou12P2oywRDkdNA93vx6S4yAR0h7HnO1SuENZzFWoxM2/zpR28Tv1UKNJa6VLzLjxCuCFGVtVCVPwMai6wygSXBNwF+GeYrdGd+uVEZY41uaem21xu1S6/nJAgiu2SyQV7pOTuCS8BVwW0dbtzfdMGhXUpD956usrIXmgnoJGkqW41Isc1Qr1q6VPLvX1qbDodMARmH3ytYchESKw7WCYuQrS35WXgmXb0+4tKSYrDGfQZld3e/PKq+0U/3pr5vxBgLs1+qiilR1zCcR0Q5yc2roiuQiSv4bkGAtz6B6F660Z41S/S3v8h1mepKTtv8gJKAxnkBTXJytpptWWkh0IvpstQ+06qPFQirlfyLI5NH+2O2dWmSWlhb9oPizfbdDqvbvD8DxYcn5Md+bQPkri6ikGZu4R2e3NydPls4JVSCpX5NjOkajsLhPlW2Dj+XZ789io4BZYOAWaZ7nDpPFWaRspvW7S+OWk/wIzR1k65VXkzYe1isXmtnK+JlPOKjOkpsKhkmrWVmGZ+IV2kKiFMYwNX7mGtMIcrgGeXgxt0Sav0MqOTWBlVpqzrBrtSczSKWtojZW6jK4xzvzHJVP7maxOzTmetyg04WPb3LFetBTfhTG467pc2mOLch6d0KvU5Bzwzk1wOSTOr6Vk6pD8V2E4RKg7eVnS5Ngp7wfteLyPV2nspD9jFlZLwgsHZnE3ySuzc2QxxQqd5bFdv9iuYkFJ/wpmToTd3590hatn/9xGTOMSSF6apVPWdoZ9vZF6qlne2omH1vNNSN4P+0+286R2a07blJp9ASRvhuT+xejmUid5oJVVlwmFpeBN0DwFlt9vW9hjS2cJzP9aFurCQ7tbGduQkUgqRmbSBMj/AGfA0junXUfMwmL7A6F5PaTPXl0KSmf/pFk1VLwqO4kFC83d3vwnkL4Gln8ytsPVGubSY7tbo18LyU5ID+j2Z2lLRUlHqkbEFybMv2/fGv2taRbHtBOWu+7pOEhfD8yvKoLmjwr9FOJs6OlT7PfWb1+H5rGw/JlpVsL69H3rY2HD9cCTsjZXtcBjboO2kV9wQ+TfFcrfl90yvuhubJra41pTTljbfhYab4PkyfGT+f6QCpWvzNleWP55BaVOAS+D2YvhpjvqM2inuqXtvP4uPir1Jrgck7IJrYq/UzoG1PGNuYyzLp3y56dVClNMWAdvy9IeN0/M0h6HxFJ2fkxzoEqqJMVkNf4eVo6D5a9Pq/LVs98tF4I7CeGlUw4nNGkHWXMplE14hbJXIH0nJGdM681JU0xY7k66GWfeP2xtR2lC6LRAUWnpkPwPNM+GZedEvbueA3dqWz0D8y777GXA/XU3QsxPJU2OmnO+6/sft9MpT+XdlFNKWK1zYldA+rLVW387Znfgg5KyL5T5L6RlY6ecFNIPwcYT4fYfTe2wr3XH51z22YshecVq2uwq50d9HfOJSPN1SpNiy7/1l7D/OLjjplrDuIbGTyNhubTHLwauBA6WMQutpdA3IS0BwpI0Xxc/zG7AWfpwD17bNYjWXhkuAtuf3t5d/unuekKrKNw9bpFO+zWJ6Er1a1d2y84ed7HuVGX0mELCWngIpC4x37OKVzrlVlOoXJpvK2bChzNpxyK7J7t9Z+YcS3s8XDoZfukunfJdp0N6WjGdsjS5aboitbLMN9rxj/0jNI+GvV8dfl/Hp4ZpI6yNMOeuJT8vu71Zm90k0gqXjNKsKc2MBQX+avt+QQtjGJ8x0EdLXJjDjMu7/5Tuw/JlJBVztmu6VSjzTkgunbZbo6eMsBYeB6k7L3h4NUe776vSzPxYQKmvlKkLXbgQtr3J8nX3wRHj9aq7NdpdC3YBpAvFnWbtuE3egdByj+lauITs6NV3snxdy58eL1iG15opIqzO7c07gU3dFwz4ChNTKs3S0g5Dd8r9DKTHwLK7mtw+E4OAC3NYuRqS52RdqrJbXMXHFVrr/t+dOqYuzGGKCKt1e/M1kD4sE73mSI9ZUlX8C9KykNuA17TPglk2hokhq1ZHGjD7O5C4dMrtMAdp0yacEMMloRY1L+ljIWTiJkhPbp9FrRp6X1sJTAlhddIevyhjqiqO9So+CG02LeiN3d5c2+FRteF5mAN/BGzQdwBDKyksv2xC9K37AuF9AhrHTEO2j2kgrDyf0SXAfeSIdsmfIC39wgnMVxrfasv/3ZpV/wMaO2DP31gYQ1UCqN1zCbTyqblEfz8nH4z2l4vSROfrTNj/0N0QPpsuQnJu+9boiQ5zmALCcrc3py6i/Znlu4Kao1SDSQsW7CinS3t8DWw+B251ObrtM7kIbIbZ0yE5E5It8avBYj4sbaKMLQ1b7/wzNI+Y9DCHSSesLTB/JjRPhcZWeaxED5sGae9jUe/SNnXTcnJPLkEJPZtzQaTXZ3cChBaVb4GHFn0sSr5grQt1dojMXVRxNWw+b5InxwknrLlfAlza4UdWz9Ee8yOEFliulOKo3J1dE7V0HbBvqsbt9HbWxfm5414ue+19izDE/OGl1lMQGR/6YDs1uVuX3AW8H5tUEUwwYbUSrrncQUcAM7oAfWUJ4Shb8vmzpl9Dq5yPZsne9nxvUpXH+iUhsPUQaFwGjd9fZRkp5CU8HC1Z6Nozfr2FFYL74/3Q3DmpCSEnlbCcE/R5wFsgOSw+08XCG3yzXvMtdBGV862725tPtLTHU0lpLp3ys7PjXzxwFYFQz8r8ovmb2m615gdLXTrlV8PSuydxk2dCCevAB8DKVYC7cr6RiV7b0ZNmNp+cwt/LdgpZgca7YcXdgmNpj6eSs7Zvh+Y5kO6A5IDuIGXNbxpaVL7ehj4xbTXQeueTkB4HS9+eNPgnkbBmYOEoSC8Etq8qixTMVzXAL+aYD62w9FvQ3AF7PzlpymL96QWBeZdG+VpIHy/f9SJt4EhLQE1Hu/Su3Tg3pJt3wMwbYM/lk3Zr9AQSVuviS+do/8XVmCvf16T5rKpGGodKWyjvTkivgE0Xg1182cvwnsBnt8DcDuCc7KB9aOWHFn9MRyVfquSKyEms9du/QXIULLoLeifmM2mEtRnmz8hSyKZbMin5M5QvN2nHT3s+LENdFn4BZo6G3f86MRpiHekDgfmHQfNaaDyr29LXdKhAOp7V5OumFEgaEljqUhm1YwAnZ/KcMMKafRok1wLOyhIOokrWlRaqoG0dS5C1lG83JOfAogtSneho4z5G8LS96pJF/gGkl0JycHfgsk9Okr6GVpcEX9Rd8X1Id8LSRyfFAT9BhOVub+YSaL4CkpnijBYbJ5pTPUZ4osPzIzBzPOz+r2kbldbfGALuHGvirrl3YQ7tDaAqyz/pGWkZGS3LsdkHYOWESbk1elIIK4GF34Hmm/SLAUKl0raLQ9M6NNElgmv8GDgJ9riLAdzlqPYxBHIEnG4+C5runOHDuh3wVZaG2uSZVxHdPHJhDme2M4XUXjcnhLAOOgz2u7TH7ZxE4XJOC2nwdKprgIVKED7bcYQ2IfkT4FRLe2wsJSPQulLuddltN2wsPlMWJiPFW5U54XOrqzPZfjYLoK5/mMMkEJa73NLd3uzSHi9kytDrck4ztTVrq/D817OYl2V3lbh9DAEFgVa2WxdM+iQ9yV9ZfJY0wWq72z5puTAHF30/+8a6X9o7AYTVuj78BkifIKf1kJQgtnOoWVLSktIpAm+E+cvqrgjGM0NHwE2sxwDnr06svrtBc1Fo4Q/ScjBa3jcgPbbuE2vNCevQrbB0DiQnZ7c3a8GhEgmFvihf2P7zsejj9O+zaOZld4W4fQyBEgQWHgzpmzPXRZJ0p6CRwhW03Wp/JeFbU6oeO//VO2DmDNjtDubX8lNzwmqlPXbRxA/V0de6KPkBpN0/dRfxdkhPhaX/A1ja41qq/8gb3YDtvw3NtwCH6kd2JGsrDMkpC3SWiM5tDiUnwO4PjrznA6qwxoTVSnvsbm/+veLtzWV+AM0BrxGTP5N1nnGO9g/AhlPs9uYBaeLUFDPrst66Y2Mvz9Ip+x/N6pfIR3rWLyscB62/3X8+BBtOhl0/qCPkdSUsl/b4j7J72bhXBrwooB4umwjFJ+3O5M+kE593qI7KXJ82uzxtDber/eii3uY90HRP27nWSE+cbJfbAc5X1zHAuaaENf/wLO1x8oxVUcV2S7T1ftkOS+hTaCnSPkiugAPeaOcF60MRY9bSzdk5Q3cyIp2X2+bvdIenMWKriErvfQlWjoI7vjxmuJQ2p46EdQDMndQ+VLpNDmGIzVRlgXqh+d0VIuEclm+F5CvdJn0p3vaAIeCyKeyHxiOAHZAGmUlDa6lsUs1XF1pojrjL6O4auALmXl+33e0aEtb8k7O82enhmWi17WCftMIlY/5ebCkpmtPuyxVI7oLU+bGUI1qhgzRWf2eZ6WlqOEtK7dV2j7R3ewlQ7LX9WiCj1JbYgNSeryJj0RoWUgtLOEg7waH8q1jwPnlo4TQdeTcg2aRnw5UsJUmPNDylibega9/xbnOqzTRSM8JyaY9X3LXgR0PSjhjWfFchYYXKpFlSkqKGMIUD1FeE0BkaDobQYgsJK0aCVYi3yyIMSF3qizY7+xjG/CdSnbExENanDc7YhKLhHLY5NqAl3dGWVOHkqA2dMqKSJpqqE18VH1bYX1/vCzJxYQ7vheYpdUo0WTPCmv+N7O639EHF4VBF4NoA0maiWNiDNNvGrJKy2S5sf8xKkgiv19lfIlifHKqQZtjfcDBJhFJWrtSGWD3h8xLBhQM29Af1YrWEOhT2sWzy0Sa+nAxjBO0/I02+oYUZTrx+2zu6fQtwMiy+ty7ZHGpEWK0wBhd097vFu7fKrB9NkKEAywaTtmzQrBBJeTVFC2dvSTk1hdUGnER64cDQyE8iX43wxYHQ/lKzLqWyYlae9JtGZGVLvqqD3W+jZBGGRKjho1lF0iQllVG2lA91R5Od5Lhv9atWt0bXhbBmYM7FrVwMyb31rWCJhKQBFSqj5oORiET7TitT+j6mVDFiqKKM2kBby7uxpW/YTo0gtf7HiK6MVEKL1Z80fAKPWaplpFnFyg0ngKo6IE0yEgH75YcEKU2gWpvzdokrgyVIXwdLLpj17pj2jcNvNSGsuZ9pXwPuhTHEZqiqVlWocJK1pilSFSKSZjVtoJQt6ySijA3cmG+vzPqKzfSaJaqRRjjowsGj9cHvryZryV8UI0LNZyWRXBmhaWRSZlFplqGPi2T5aiQnfR+btET8vwTJsbDnS+NASrE21IGwNsHCqyE9G9gqXyoRCk0aVJJZL1kQMbLTng8hDgkhVMCqy0tJ8bTZ0u9f2FefTDSrqWzWl8i9jJAl9YqRRlkbpH5J/dZIK5StZnX2QmBlS7ay9kl1aRNnqGcSYWuWlzRGOt85y+oq2Py6cb81ugaENfcUaNwAzUeviksbkNKsFw40zRKQSCZUJk1hqpCFNODz8mNWRtmcF1tKiEuAdoFVrVBtUGvL6F7IWbL0YqQkkbX2vNQ/zfLIZVPmcyvrWy+WUUw22gSs6UkMR4m8xTHgTm/sgMWPl2ncev4+5oTl7nfb/3pIjs4Sn5UtDWLEoXW1qpM2tFJis3Nsho8NGuk3aZBqxCypUlm/pX7ErLAqpBGSSGwg90JQVeSrLa1jgz3sUy8TYmyik4hE0qNw4opZThq5ahOx/7wkhw6xNyF9T3agf+/N60lKsbrHmbASmH0BJFdBcuhqJ6oIM7SMBmENhDDGrKIqA8tXUs3fpBG0NMDKrKkyMuvl/VBttHerWnE+AVdZ5lQhlKr96aWs2LPhZBNzH5QReI6bRGShTsSw08hbnXxvB06HJZdBdyzTKY8xYW35Kdjodi5+KwtjkPwlmpWjEVRMqXwl0QgvnMUkS0qrQ5sBY9ZIL/6I2LMawWl1awpdNrglsgmJWSJzjbwlLKU2S2QcI9HQ6gjxCfuv/S2RRVWMyp7z21Q2AYYTQwxjTYc7eH0KOGZc0ymPK2FtyLIzphcUszOGM1M4E1WxgkJhxqwbTWl8RdUGZDg7SoPKJ8ZwcIakKc22/sCTBmHMjxNaiNqgkKwpCcOYxSkNEolgJVIPJ6WYzCWLtNfnw0lII5ZeSKTMUo7Jumx5Lulv2USk4dz6fm827pbchS53alq7Xt+PKWHNPhoa71jNf60NzHDm60VQoUUVI48qSzafTMPBWKbc4QwvWY4x8okN9BjhaGRbpf1hm6XJomx5p5FwLxNCqBvS3yGZSxaJtAzTlnUaMZZh4PerzCKWiDasV6KNmMUe07PCWHIZdI+EpX9cL2LS6h1DwnI3jNzxWkhOBDZ357nyQY9ZS5owpcFYtvSSZllJeSRroJfBV8X6q1Jv2PfYElmb/csGa2zQaiRZZanut12zbmLPSHWHhB4SpT9ZVSUFzULU5CNNiLGJKWyTRjb+RCnpvE/OVazFlr66W6NvhOQ1sOj8WmPzGUPCWviV7HaR9OEZSjGyiAlAm93LSCFULG1gSlaTpJThYCnzrRRmOqH/mpKHxOjrmLYsCpW9bHkcs0LCduft0SaD0MKVcAnLkOqoWk8Vi8Yvq8yKWguxhUQp4RkSU8gVVUg8HDdaW2PfJ3k6ZXfXpiackRPZmBHWnMseejnwstVbcmOKEQovRi7hTBPKwB+8MflIgzz2rg+xZmFIJOQrt9bWcIBJA8LXKYlkNTKLDZTYoCkbyJLKSeRVxVLRnomRX4hrlQkxJJGwD5oVE8p+LRNsjEQ1YpLGgaZPoe51+pJC8ldwzw7Y5y4KHovPOBGWC2N4ETTeBOkhxZirkCRiClRlAGqKFFoloUJogzhXhiq/xywkzaLwLQtNb8oGTYz0/H6GfZGwkiwxSUZVrFypbo1YQ/LVrFVfP6QBWQXnMotPmiwl2YRkLOlumc6WTaa9TqISCYaYt/q/C9KzYNn5k8fiopUxIqyFh0DTxVz9BqSJTliaAoSKoA3sMsKQ3iuz3GIDXiKxsmVSrI8xsigb/KGiauTkk1+szPx9DZ+qA0NTw7KBrPWnjPBiv4fkoFkrVbHTJrEyQqyqh1I7JB3RyF4iqkKfPwfN42DvV7URNcrvx4WwNsL88dmpcebkiPbYbB2baWNLwdB60CwZiWD8gRwOcGmgViWusjbErIyymTi0LMLBGLM8NKKXljmS9dGLNVTFWguX1z4ukjyqDqvY5BSSQyiLMgKvYpVpRFZFLzT5a6RbCac7s8teFi8C9lVFcVjPjQlhLTwBVq6HxuPla7x7JQBJkTRlK4OgbLbSiEgiQ215IpGQRqah4kqELJr3xTRiXX5USdljAyAcnLH+llk0eZ/CiSGGV2zwh2RWJkPNqiqz/KpMohrRhxOeNFlo/Y/JSpt0pHZIY0KcgL4JjeNgtwsqXddP2WgdQePuMwt3utubT4T0gKzCUPmrCN0HXwLdH+jhUqOsvtjSRFJ2CbYyKy32ToiJTxb+e7FlxloJJsRNIsyyCUIjM6ntkiyk/obLZkmmmhUmLbmlZ7WleygrbZkuPafpWlUS0saCpvPaxOfXF46dLn1fgcY7s2M7e3aNgBTUKsaAsLY9M7ujjYettjJmXYRAa0qhEYREXL0sV8IZTJu58nqkgSXJI9bnkCR8BQvJQpr1YwopEf1av9MGfZn1pWGkWVEakUgTi6QvvVhgZZacZAXFJrFYX2PtCvVO0kNtUgr12++T9G9fdzv1/Bhm3K3R6xrmsM6E5W7BbVwGvKR4ZZY2Y1UZ/JqySMrgK5umAKWzj3DJg2bpaMTTiwWSt1MjxJjVIi25QiXXyFQbTOISoh26E5v1JStHIsrYZKJZSpJcq5B8lcEbmyDCydCXVcxK93VPIsgqFpwkW2nyytvh/z/UKYmwcNkcPgz7d8K+H0paMorv1pOwZmD+JZBeCsnBWWdjJvhayarM0tKUShvIkukeEpE0o61lgGrKq1l1kmJLg0gjvTL8Q5WMWS+9qG+V5ZAvjyqyCZ8JSUwjl7JBrk06mg7EZCjpvGSxVSFCbZKM9Tuc9KS+F4h+NySvhcUb1iud8joSVn57M+20x2VWRjgjaJZAqNgxpdCE6c94a1HsgpBL7k7UrJBeBnzYxjIC0MqOtUUjJ0mFQmtMIo8QoxDzmGxi5BCzyGJ1hv2Q9K3sGc26l8i2TAYhmYTPa8s8/z1Jj8v0SpNnp29fhP1Hr9et0etFWDMweyYkZwKz8u3N2qDrRfga8WjCjy1h/HdC816zeDTylBQ/plzS4K1qMYQKnNcjfR/iIs32IXFpBBFbFsf6U8V69NtZVU9CAihbtkuTQKgDYTtiZCFNyFXIQ1rCacM2fFYivbX0u2B5uwwO18DSH69HNof1IqxNMOfuQnO5ru7p3hX0B29VBQ4HgUQ+0gAM69KsAYnkQiWMDWa/PVUGvaTMZRaQb0FIeFT1B4UWkrZM8gd1bCKRLA/Jh1LmX6ky2HqVu49ZOGlUHR6au0Lrd4ibRoSavkpkWub6kPTPn7yqYNuqdwPwT7DhN2HXnjLKHfTvVSUy6HpnYPsvQ/Owcc1sOOgOW3mGwIQg0ABuh8VProcfa70Ia0JkZ90wBAyBUSJghDVKtK0uQ8AQ6AsBI6y+4LOXDQFDYJQIGGGNEm2ryxAwBPpCwAirL/jsZUPAEBglAkZYo0Tb6jIEDIG+EDDC6gs+e9kQMARGiYAR1ijRtroMAUOgLwSMsPqCz142BAyBUSJghDVKtK0uQ8AQ6AsBI6y+4LOXDQFDYJQIGGGNEm2ryxAwBPpCwAirL/jsZUPAEBglAkZYo0Tb6jIEDIG+EDDC6gs+e9kQMARGiYAR1ijRtroMAUOgLwSMsPqCz142BAyBUSJghDVKtK0uQ8AQ6AsBI6y+4LOXDQFDYJQIGGGNEm2ryxAwBPpCwAirL/jsZUPAEBglAkZYo0Tb6jIEDIG+EDDC6gs+e9kQMARGiYAR1ijRtroMAUOgLwSMsPqCz142BAyBUSJghDVKtK0uQ8AQ6AsBI6y+4LOXDQFDYJQIGGGNEm2ryxAwBPpCwAirL/jsZUPAEBglAkZYo0Tb6jIEDIG+EDDC6gs+e9kQMARGiYAR1ijRtroMAUOgLwSMsPqCz142BAyBUSJghDVKtK0uQ8AQ6AsBI6y+4LOXDQFDYJQIGGGNEm2ryxAwBPpCwAirL/jsZUPAEBglAkZYo0Tb6jIEDIG+EDDC6gs+e9kQMARGicbHwRQAAABRSURBVIAR1ijRtroMAUOgLwSMsPqCz142BAyBUSJghDVKtK0uQ8AQ6AsBI6y+4LOXDQFDYJQIGGGNEm2ryxAwBPpCwAirL/jsZUPAEBglAv8f86DnWdLeTREAAAAASUVORK5CYII=" id="12"/></item></list></costumes><sounds><list struct="atomic" id="13"></list></sounds><blocks></blocks><variables></variables><scripts><script x="30" y="29.99999999999997"><block s="receiveGo"></block><block s="doSayFor"><l>Hi, welcome to our Triangle Testing Program.</l><l>5</l></block><block s="doSayFor"><l>In this program you will be able to determine if you have a real triangle by inputting the size of each of its sides.</l><l>5</l></block><block s="doSayFor"><l>You will shortly be asked to provide an input for Side A, Side B, and Side C.</l><l>5</l></block><block s="doAsk"><l>what is  length of the first side ?</l></block><block s="doSetVar"><l>side A</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What is the length of the second side?</l></block><block s="doSetVar"><l>side b</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>What is the length of the third side?</l></block><block s="doSetVar"><l>side c</l><block s="getLastAnswer"></block></block><block s="doIfElse"><block s="reportAnd"><block s="reportGreaterThan"><block s="reportSum"><block var="side A"/><block var="side b"/></block><block var="side c"/></block><block s="reportAnd"><block s="reportGreaterThan"><block s="reportSum"><block var="side A"/><block var="side c"/></block><block var="side b"/></block><block s="reportGreaterThan"><block s="reportSum"><block var="side b"/><block var="side c"/></block><block var="side A"/></block></block></block><script><block s="doSayFor"><l>The triangle is correct  </l><l>2</l></block><block s="bubble"><block s="reportJoinWords"><list><l>The perimeter is </l><block s="reportSum"><block var="side A"/><block s="reportSum"><block var="side b"/><block var="side c"/></block></block></list></block></block></script><script><block s="doSayFor"><l>The lengths that you created doesnt make up a triangle </l><l>2</l></block></script></block><block s="doIf"><block s="reportAnd"><block s="reportEquals"><block var="side A"/><block var="side b"/></block><block s="reportAnd"><block s="reportEquals"><block var="side c"/><block var="side b"/></block><block s="reportEquals"><block var="side A"/><block var="side c"/></block></block></block><script><block s="bubble"><l>This triangle is an equilateral</l></block></script></block></script></scripts></sprite><watcher var="side A" style="normal" x="10" y="10" color="243,118,29"/><watcher var="side b" style="normal" x="10" y="31.000001999999995" color="243,118,29"/><watcher var="side c" style="normal" x="10" y="52.00000399999999" color="243,118,29"/></sprites></stage><hidden></hidden><headers></headers><code></code><blocks></blocks><variables><variable name="side A"><l>3</l></variable><variable name="side b"><l>3</l></variable><variable name="side c"><l>3</l></variable></variables></project><media name="triangle project " app="Snap! 6, https://snap.berkeley.edu" version="1"></media></snapdata>